Answer:
none of the above
Step-by-step explanation:
The grocer's revenue will be the product of the number of loaves sold (30-2x) and their price (2.50+0.50x).
Revenue will be positive for values of x between those that make these factors be zero. The number of loaves sold will be zero when ...
... 30 -2x = 0
... 15 -x = 0 . . . . . divide by 2
... x = 15 . . . . . . . add x
The price of each loaf will be zero when ...
... 2.50 +0.50x = 0
... 5 + x = 0 . . . . . . . multiply by 2
... x = -5 . . . . . . . . . . subtract 5
Revenue will be positive for any number of increases greater than -5 and less than 15.
_____
D is the best of the offered choices, but it is incorrect in detail. -5 is a number less than 15, but will give zero revenue.
Answer:
yes
Step-by-step explanation:
Answer:
He will have 22 blueberries
Step-by-step explanation:
Johnny ate 10 which makes him left with 2 blueberries
Jena then gave him 20.
20 + 2 = 22
The order of the terms from l<u>east to greates</u>t is 5^-7, 5^0 and 5^4
<h3>Exponents and indices</h3>
Exponents are written as power to a number or expression. According to the question we are to arrange the exponents 5^-7, 5^4 and 5^0 from least to the greatest.
The best approach is to check their exponents and arrange them from least to greatest with evaluating each terms
From the given exponents, the arrangement from least to greatest is -7, 0 and 4. Hence we can conclude that the order of the terms from l<u>east to greates</u>t is 5^-7, 5^0 and 5^4
Learn more on exponent ordering here: brainly.com/question/24468862
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To determine the probability that both people chosen are females, we will use the rule of multiplication.
Let event A = the event that the first person chosen is female; and let B = the event that the second person is female.
To start, it is given that there are 10 students, 5 of them are females. Therefore, P(A) = 5/10
After the first selection, there are 9 students, 4 of them are females. Therefore, P(A|B) = 4/9
Based on the rule of multiplication:
P(A∩B) = P(A) * P(A|B)
P(A∩B) = (5/10) (4/9)
P(A∩B) = 20/90
P(A∩B) = 2/9
The probability that both people chosen are females is 2/9.
